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liberstina [14]
3 years ago
12

A 160cm long string has two adjacent resonance at 85hz frequencies . calculate : 1- the fundamental frequency , 2- the speed of

the wave
​
Physics
1 answer:
lara [203]3 years ago
5 0

Length=l=160cm=1.6m

Frequency=85Hz

#1

Fundamental frequency be v

\\ \sf\bull\longmapsto v=\dfrac{\nu}{2\ell}

\\ \sf\bull\longmapsto v=\dfrac{85}{2(1.6)}

\\ \sf\bull\longmapsto v=\dfrac{85}{3.2}

\\ \sf\bull\longmapsto v=26.6Hz

#2

First we have to find wavelength

\\ \sf\bull\longmapsto \lambda=\dfrac{c}{v}

\\ \sf\bull\longmapsto \lambda=\dfrac{3\times 10^8ms^{-1}}{26.6}

\\ \sf\bull\longmapsto \lambda=0.112\times 10^8m

\\ \sf\bull\longmapsto \lambda=112\times 10^5m

\\ \sf\bull\longmapsto \lambda=1.12\times 10^6m

Now..

Velocity be v

\\ \sf\bull\longmapsto v=f\lambda

  • f is frequency

\\ \sf\bull\longmapsto v=26.5\times1.12\times 10^6m

\\ \sf\bull\longmapsto v=29.68\times 10^6

\\ \sf\bull\longmapsto v=2.9\times 10^7m/s

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3 years ago
In a 350-m race, runner A starts from rest and accelerates at 1.6 m/s^2 for the first 30 m and then runs at constant speed. Runn
kifflom [539]

Answer:

B can take 0.64 sec for the longest nap .

Explanation:

Given that,

Total distance = 350 m

Acceleration of A = 1.6 m/s²

Distance = 30 m

Acceleration of B = 2.0 m/s²

We need to calculate the time for A

Using equation of motion

s=ut+\dfrac{1}{2}at_{A}^2

Put the value in the equation

30=0+\dfrac{1}{2}\times1.6\times t_{A}^2

t_{A}=\sqrt{\dfrac{30\times2}{1.6}}

t_{A}=6.12\ sec

We need to calculate the time for B

Using equation of motion

s=ut+\dfrac{1}{2}at_{B}^2

Put the value in the equation

30=0+\dfrac{1}{2}\times2.0\times t_{B}^2

t_{B}=\sqrt{\dfrac{30\times2}{2.0}}

t_{B}=5.48\ sec

We need to calculate the time for longest nap

Using formula for difference of time

t'=t_{A}-t_{B}

t'=6.12-5.48

t'=0.64\ s

Hence, B can take 0.64 sec for the longest nap .

4 0
4 years ago
Will Mark Brainliest if Correct PLZ!!!!! A bullet is shot at some angle above the horizontal at an initial velocity of 87m/s on
qaws [65]

Answer:

≅50°

Explanation:

We have a bullet flying through the air with only gravity pulling it down, so let's use one of our kinematic equations:

Δx=V₀t+at²/2

And since we're using Δx, V₀ should really be the initial velocity in the x-direction. So:

Δx=(V₀cosθ)t+at²/2

Now luckily we are given everything we need to solve (or you found the info before posting here):

  • Δx=760 m
  • V₀=87 m/s
  • t=13.6 s
  • a=g=-9.8 m/s²; however, at 760 m, the acceleration of the bullet is 0 because it has already hit the ground at this point!

With that we can plug the values in to get:

760=(87)(cos\theta )(13.6)+\frac{(0)(13.6^{2}) }{2}

760=(1183.2)(cos\theta)

cos\theta=\frac{760}{1183.2}

\theta=cos^{-1}(\frac{760}{1183.2})\approx50^{o}

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